I have a 4th grader (perfectionist). Right this moment she is learning divisibility rules. Is this necessary and do you teach it? It is a lot to remember, memorizing mostly. I don’t remember doing these, and I think it would be easier for her just to go ahead and divide the number out herself to see if there is a remainder. This is causing a meltdown in the house right now, and I guess I’m wanting someone to tell me it’s ok to skip this part 🙂 Anyone else have trouble with this, what did you do?
We’ve done this with my oldest and I have to say they’ve been SO SUPER HELPFUL when she works with larger numbers and fractions (needing to reduce) so she can quickly figure out if a number is divisible by something. Really, I would learn them! If you want some help for her to memorize them you could always print out a chart of them for a while to go over daily.
My oldest is studying algebra, she does not particularly like math, so whatever she learns she often tosses aside after she finishes a unit. She has been having trouble deciding whether she can simplify a fraction when the numerator or denominator is a large number, so these divisibilty rules will be a big help to her.
Also, I see that a rule for the number 7 is only contained in one of the charts. Is that simply because it is so complicated? It does seem a little too complicated to remember very easily.
Here’s another question: Does anyone who uses MUS know if Mr. Demme covers these divisibility rules in his lessons? At which level would he introduce them?
Thanks Tristan, I’m printing off the poem right now and putting it in her math book. Sometimes it takes the silliest things to help understand something 🙂
SUE – They do cover them in MUS! Check out lesson 11 in Epsilon: Finding Common Factors and Divisibility. He covers 2, 5, 10 as obvious ones (even, end in 5 or 0, end in 0), 3’s and 9’s. He does not have kids learn rules for divisible by 4, 6, 8 but mentions in the teacher’s manual that these will be divisible by 2 more than once and that becoming familiar with multiples of these numbers helps. He does not cover 7s in this lesson as it is difficult (which is also why I think most of the printables I linked do NOT cover 7s either).
The rules of divisibility are a help to speed up many things. I say every little bit helps!
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